Where Can you Hear Music on an Ocean Liner: C28 Reducing Fraction ... - Free Printable

It looks like you've uploaded a math worksheet with multiple-choice questions, and the focus is on Question 11, which asks:

> 11. 3 minutes is what fraction of an hour?
> 3 inches is what fraction of a foot?
> 10 ounces is what fraction of a pound?

Let’s solve each part step by step.

---

Part 1: 3 minutes is what fraction of an hour?

We know:
- 1 hour = 60 minutes

So,
$$
\frac{3}{60} = \frac{1}{20}
$$

✔ So, 3 minutes is $ \frac{1}{20} $ of an hour.

---

Part 2: 3 inches is what fraction of a foot?

We know:
- 1 foot = 12 inches

So,
$$
\frac{3}{12} = \frac{1}{4}
$$

✔ So, 3 inches is $ \frac{1}{4} $ of a foot.

---

Part 3: 10 ounces is what fraction of a pound?

We know:
- 1 pound = 16 ounces

So,
$$
\frac{10}{16} = \frac{5}{8}
$$

✔ So, 10 ounces is $ \frac{5}{8} $ of a pound.

---

✔ Final Answers:

1. 3 minutes = $ \boxed{\frac{1}{20}} $ of an hour
2. 3 inches = $ \boxed{\frac{1}{4}} $ of a foot
3. 10 ounces = $ \boxed{\frac{5}{8}} $ of a pound

Now, if this is a multiple-choice question where you have to pick one answer per line, and the options are listed as (A) $ \frac{1}{20} $, (B) $ \frac{1}{4} $, (C) $ \frac{5}{8} $, etc., then the correct choices would be:

- For 3 minutes → $ \frac{1}{20} $ → Option A
- For 3 inches → $ \frac{1}{4} $ → Option B
- For 10 ounces → $ \frac{5}{8} $ → Option C

But since your image shows a "T A K E P E R C E N T" puzzle at the bottom, it might be that you're supposed to match the answers to letters or use them to spell something.

Let me check:
The word "TAKE PERCENT" is written in boxes, with numbers above each letter.

Looking closely:

```
1 2 3 4 5 6 7 8 9 10 11 12
T A K E P E R C E N T
```

And the fractions from our answers are:

- $ \frac{1}{20} $ → likely corresponds to 1/20 → maybe related to position?
- $ \frac{1}{4} $
- $ \frac{5}{8} $

Wait — perhaps the answers themselves are used to fill in the blanks?

Alternatively, maybe the question numbers (like 11) correspond to positions in the word.

But looking again: The problem says:

> "3 minutes is what fraction of an hour?"
> "3 inches is what fraction of a foot?"
> "10 ounces is what fraction of a pound?"

These are three separate questions, probably each with its own answer choice.

Since the image shows only one set of answer choices (with circles labeled A–D), it's possible that each sub-question has its own answer, and you need to select the correct one for each.

But the layout suggests that you are to match the fractions to the letters in "TAKE PERCENT".

Let’s suppose that the fractions you compute are to be matched to positions in the word.

But more likely, the answer choices are:

For example, option (A) $ \frac{1}{20} $, (B) $ \frac{1}{4} $, (C) $ \frac{5}{8} $, (D) $ \frac{1}{2} $, etc.

So, based on our calculations:

- 3 min / 1 hr = $ \frac{1}{20} $ → A
- 3 in / 1 ft = $ \frac{1}{4} $ → B
- 10 oz / 1 lb = $ \frac{5}{8} $ → C

So, if the question is asking you to select the correct fraction for each, then the answers are:

- First blank: $ \frac{1}{20} $
- Second blank: $ \frac{1}{4} $
- Third blank: $ \frac{5}{8} $

If there's a code or puzzle, such as matching these to letters in "TAKE PERCENT", then perhaps:

- $ \frac{1}{20} $ → 1st letter → T
- $ \frac{1}{4} $ → 2nd → A
- $ \frac{5}{8} $ → 3rd → K

But that doesn't make sense unless the fractions are associated with positions.

Alternatively, maybe the numerators and denominators are clues.

But given the information, the most direct solution is:

✔ Final Answer:

- 3 minutes is $ \boxed{\frac{1}{20}} $ of an hour
- 3 inches is $ \boxed{\frac{1}{4}} $ of a foot
- 10 ounces is $ \boxed{\frac{5}{8}} $ of a pound

So, if you’re choosing from multiple-choice options:
- Choose $ \frac{1}{20} $ for the first
- $ \frac{1}{4} $ for the second
- $ \frac{5}{8} $ for the third

And if the puzzle is to spell "TAKE PERCENT", perhaps those answers are used to decode something — but without more context, the mathematical answers are as above.

Let me know if you want help decoding the "TAKE PERCENT" puzzle!